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# Title: Leibniz-Handschriften zur Mathematik LH 35, 5, 15
# Folio 21r, page id 00068033:0041
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AL aequ. l
At sed
AF seu 1
Gtseu
DC aequ 1.
AC aequ. 1.
BD aequ 2.
AD aequ. 2
BE aequ. 3
AE aequ 4
novum genu Rogarithmicae. si puncta A. B. ninus pro
equa fiet punctum intersectionis ultra certum terminum
imperite qui
s
si pergatur hoc exmodo ad BF. 4. et AF. g,
patet curram oriri ipsa puncta A.B. circumeuntem
quodam modo sporalem Notabile hric quod ciculi
se semper bis secant. itaque duae ut ita
dicam oppositae curvae eadem opera describentur
BM jo2 A
quia circulus ex C
de scriptus Cer
 descripti, ut
AF aequ. 8
LM aequ. 0. LN aequ. 1. LDCqu. 2. Cp aqu 3
LM aequ. 0. LN aequ 1. LO aego 2. L P aequ. 3
1
fier impossibis
tam parvus comparatione
cum non attingat
ACaequ. 1. AD aequ 2. AEaequ 4
ea
C aequ. 1. AD aequ. 2 AE aeqo 4. AF aequ 8.
taque si ex aliquo curvae puncto ut F ducatur in potum A
recta AF secans axem in p. erit AF numerqu LP
logarithmus. Hic modus describendi curvum logarithmos
exprimentem hoc habet commodi, quod curva quam
minimum in latus evagatur: et quidem eo minus
quo minor est ipsa AL (et ipsa AC vel LN) ) itaque
curva ejusmodi in regula non admodum lata commode
des cribi poterit
PL aequ.  log. se
 CP seu 1
rursus
s
seu
aeqo  G PGseu X - l Ergo X aqu.  y + L
AP e  APseu S
v.
+
LPor X
seu y. Ergo bX aen. lyt 1b. seu laego Xb
Xsu
pcybebo
aego 3 + 2yb +6+
14
 t
eu bibex
P